We develop multigrid methods for an elliptic distributed optimal control problem on convex domains that are robust with respect to a regularization parameter. We prove the uniform convergence of the W-cycle algorithm and demonstrate the performance of V-cycle and W-cycle algorithms through numerical experiments
AbstractWe consider the fast and efficient numerical solution of linear–quadratic optimal control pr...
We derive fast solvers for discrete elliptic variational inequalities of the first kind (obstacle pr...
We consider an elliptic distributed optimal control problem with state constraints and compare three...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
We develop new multigrid methods for a class of saddle point problems that include the Stokes system...
We design multigrid methods for an elliptic distributed optimal control problem with pointwise state...
We design and analyze multigrid methods for the saddle point problems resulting from Raviart–Thomas–...
We design multigrid methods for an elliptic distributed optimal control problem with pointwise state...
We develop and analyze multigrid methods for the Oseen system in fluid flow. We show that the W-cycl...
The first order condition of the constrained minimization problem leads to a saddle point problem. A...
Transforming smoothers are known as a successful approach to the multigrid treatment of saddlepoint ...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
We derive globally convergent multigrid methods for discrete elliptic variational inequalities of th...
We present a multigrid algorithm to solve efficiently the large saddle-point systems of equations th...
In dieser Arbeit konstruieren und analysieren wir Mehrgittermethoden zur Lösung gewisser Klassen von...
AbstractWe consider the fast and efficient numerical solution of linear–quadratic optimal control pr...
We derive fast solvers for discrete elliptic variational inequalities of the first kind (obstacle pr...
We consider an elliptic distributed optimal control problem with state constraints and compare three...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
We develop new multigrid methods for a class of saddle point problems that include the Stokes system...
We design multigrid methods for an elliptic distributed optimal control problem with pointwise state...
We design and analyze multigrid methods for the saddle point problems resulting from Raviart–Thomas–...
We design multigrid methods for an elliptic distributed optimal control problem with pointwise state...
We develop and analyze multigrid methods for the Oseen system in fluid flow. We show that the W-cycl...
The first order condition of the constrained minimization problem leads to a saddle point problem. A...
Transforming smoothers are known as a successful approach to the multigrid treatment of saddlepoint ...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/2...
We derive globally convergent multigrid methods for discrete elliptic variational inequalities of th...
We present a multigrid algorithm to solve efficiently the large saddle-point systems of equations th...
In dieser Arbeit konstruieren und analysieren wir Mehrgittermethoden zur Lösung gewisser Klassen von...
AbstractWe consider the fast and efficient numerical solution of linear–quadratic optimal control pr...
We derive fast solvers for discrete elliptic variational inequalities of the first kind (obstacle pr...
We consider an elliptic distributed optimal control problem with state constraints and compare three...